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Conventional empirical law reverses in the phase transitions of 122-type iron-based superconductors

Scientific Reports volume 4, Article number: 7172 (2014) | Download Citation

Abstract

Phase transition of solid-state materials is a fundamental research topic in condensed matter physics, materials science and geophysics. It has been well accepted and widely proven that isostructural compounds containing different cations undergo same pressure-induced phase transitions but at progressively lower pressures as the cation radii increases. However, we discovered that this conventional law reverses in the structural transitions in 122-type iron-based superconductors. In this report, a combined low temperature and high pressure X-ray diffraction (XRD) measurement has identified the phase transition curves among the tetragonal (T), orthorhombic (O) and the collapsed-tetragonal (cT) phases in the structural phase diagram of the iron-based superconductor AFe2As2 (A = Ca, Sr, Eu, and Ba). The cation radii dependence of the phase transition pressure (T → cT) shows an opposite trend in which the compounds with larger ambient radii cations have a higher transition pressure.

Introduction

Phase transition of condensed matters is one of the most fundamental research topics in geoscience, material, physics and chemistry. External pressure is an important parameter in tuning the crystallographic structures of materials. There are some common characteristics for solids under pressure. Generally speaking, applying pressure decreases the volume and overall interatomic distances of the materials. One generally accepted rule is that isostructural compounds follow the similar phase transition sequence upon compression, such as the NaCl-type (B1) → CsCl-type (B2) structural phase transition in alkaline earth metal oxides (CaO, SrO and BaO)1,2,3,4. Another common rule states that the isostructural compounds containing different cations will undergo phase transitions at progressively lower pressures as the cation radii increases. For example, the pressure of phase transition (Fm-3mPnma) in alkaline earth metal fluorides (CaF2, SrF2 and BaF2) is ~ 9, ~ 5 and ~ 3 GPa5,6,7, respectively. Here, we found that the pressure-induced structural phase transition in AFe2As2 (A = Ca, Eu, Sr and Ba) did not follow this conventional rule.

Iron-based superconductors have attracted much attention because they not only exhibit high superconductivity transition temperatures like copper-based high temperature superconductors, but also because they are novel-type systems to study the interplay between magnetism and superconductivity8,9,10,11,12. The ThCr2Si2-type ternary AFe2As2 is known as the “122” system and has spurred interest because the iron is magnetic at low temperatures. Here, A is a divalent alkaline earth or rare earth metal, such as Ca13, Sr14, Ba15 and Eu16. The interesting crystallography of the AB2X2-type (B is a transition metal or main group element and X comes from the groups 15, 14, occasionally 13.) compounds were highlighted in 1985 by R. Hoffmann and C. Zheng17. They pointed out that a segregation in this type of material occurs due to the presence or absence of interplayer X-X bonding. This results in either a “collapsed” or “uncollapsed” tetragonal structure, respectively.

EuFe2As2 is one of the ThCr2Si2-type ternary superconductors that was synthesized three decades ago18. There has been little research on this topic until the discovery of iron-based superconductors. The EuFe2As2 is a poor metal with room-temperature resistivity of 4 × 10−4 Ω cm which is more than 2 orders of magnitude higher than that of normal metals such as iron. The EuFe2As2 is paramagnet at room temperature. Similar to BaFe2As2 and SrFe2As2, Mössbauer and magnetic susceptibility studies revealed that EuFe2As2 undergoes two magnetic phase transitions at 200 and 20 K19,20,21. The former is due to the antiferromagnetic transition in the iron sub-lattice. The latter arises from the antiferromagnetic ordering of the Eu2+ magnetic moments. The temperature dependent X-ray diffraction (XRD) of EuFe2As2 has been previously investigated and revealed a structural phase transition from the ambient condition tetragonal ThCr2Si2-type phase to a low temperature orthorhombic β-SrRh2As2-type structure at 190 K22.

Previous studies have shown that the applied pressure plays an important role in tailoring the superconductivity transition temperature on the recently discovered iron-based superconductors23,24,25. For example, a second superconducting phase suddenly reemerges above 11.5 GPa in iron chalcogenides after the Tc drops from the first maximum of 32 K at 1 GPa23. The Tc of EuFe2As2 shows a rapid increase between 4 and 10 GPa and reaches a maximum of 41 K near 10 GPa25. The pressure-induced valence change of europium in EuFe2As2 was studied by L.L. Sun et al. using X-ray absorption measurements26,27. Some in situ high pressure XRD experiments on EuFe2As2 have also been performed. For example, synchrotron XRD analysis shows that the EuFe2As2 undergoes a T → cT structural phase transition around 8 GPa. The structural phase transitions in EuFe2As2 at low temperatures and high pressures have also been reported28. The T → O and T → cT structural phase transitions occurred at 4.3 GPa and 120 K, and at 11 GPa and 10 K, respectively.

The importance of the structural evolution of the AB2X2-type compounds was highlighted by the relationship among magnetism, superconductivity and lattice instabilities in the iron arsenide family of superconductors. Although great efforts have been devoted to understand the temperature/pressure-induced structural phase transitions in AFe2As2, the issue of first or second-order phase transition, phase transition temperature/pressure and the coexistence of phase have also been a matter of dispute. The crystal structure evolution in P-T domain of EuFe2As2 is still not fully known. To complement the above data, we have performed an XRD experiment with EuFe2As2 using a combined low temperature and high pressure XRD technique. Studies into the crystal structural evolution as a function of pressure were performed based on in situ high-pressure synchrotron XRD data and Rietveld refinement. This provides insights into the pressure effect on the crystal structures of the 122-type superconductor. Here we report details on the temperature- and pressure-induced structural phase transition in EuFe2As2. Additionally, the transition pressure in AFe2As2 follows a trend in which the larger ambient cation radii have higher transition pressures. This does not follow the conventional empirical law.

Results

The EuFe2As2 high quality single crystals used here were grown using the Sn-flux method. The single crystals were ground in a mortar to obtain a fine powder sample for angle dispersive XRD experiments. Apart from the diffraction peak (123) in EuFe2As2 splitting into (400) and (040) around 190 K reported in the literature22, we also observed Bragg diffraction peaks (112) splitting into (202) and (022) by taking advantage of the high resolution synchrotron XRD diffraction technique at 11 BM-B at APS of ANL as shown in the supplementary materials (Fig. S1).

The variation in crystallographic structure for EuFe2As2 under high pressure and ambient temperature was investigated using a symmetric DAC. Figure 1 presents the selected AD-XRD patterns of EuFe2As2 under various pressures at 12 K. The (110) Bragg diffraction peak is on the right of (103) under low pressure (< 14.3 GPa). This is shown by the red and blue arrows at the bottom of Figure 1. The (110) and (103) diffraction peaks merge into one peak (peak I) due to the limited resolution of the detector. As the pressure increases, the diffraction peaks (103) and (110) separate into two peaks (Peak II and III, on the top of Figure 1) due to the reverse movement. The relative intensity of the (103) Bragg diffraction peak is stronger than (110) across all pressures studied here. The Bragg diffraction peaks of (103) and (112) exhibit a movement to the higher diffraction angle as the pressure increases. On the contrary, the Bragg diffraction peaks (110) and (200) show a movement to the lower diffraction angle from 9.5 to 25.2 GPa. An important point to note is that the Bragg diffraction peaks (110) and (200) move to the lower diffraction angle (or higher d-spacing), which is clear evidence of the anomalous compression of the lattice parameter a in the tetragonal lattice.

Figure 1: Selected AD-XRD pattern of EuFe2As2 under various pressures at 12 K.
Figure 1

A pressure-induced isostructural phase transition in EuFe2As2 was observed by the analysis of the staggered shifts of diffraction peak of (110) and (103).

The lattice parameters and atomic positions of EuFe2As2 under various pressures at 12 K were determined using Rietveld refinements (Figure 2a and 2b). The lattice parameters a and c of the T phase in EuFe2As2 show a normal decrease with pressure up to 9.5 GPa. At this juncture, a strong decrease is seen in the c lattice parameter to smaller values, after which a normal compression behavior is observed up to 31.5 GPa. However, as the pressure increases, anomalous compression effects were observed with the lattice parameter a expanding rapidly to around 25.2 GPa. Similar pressure-induced structural phase transition from a tetragonal to a collapsed tetragonal structure also occurs in EuFe2P2 under 9.8 GPa at ambient temperature29.

Figure 2
Figure 2

The pressure dependence of the lattice parameters a (a), which is closely related to the shift of diffraction peak of (110), and c (b) for T and cT phase in EuFe2As2 at 12 K. (c) The pressure dependence of volume for EuFe2As2 at 12 K and the schematic crystal structures of T and cT phase for EuFe2As2.

Figure 2c exhibits the measured pressure dependence of volume for EuFe2As2 up to 31.5 GPa at 12 K. The P-V data was fitted to a Birch-Murnaghan equation of state30. The fitted lattice volume is 184.0 Å3 for the T phase and 168.9 Å3 for the cT phase at 12 K, respectively. We found that this equation of state presents considerable decreases in compressibility between the tetragonal and the high-pressure collapsed tetragonal phase. This is seen in the variation of slope for the pressure-volume (P-V) curve separated by 12 GPa. This indicates that the cT phase has lower compressibility than that of the T phase. With B0’ fixed to be 4, we obtained ambient pressure isothermal bulk modulus of B0 = 58.1(2.3) and 160.0(3.0) GPa for the T and cT phase of the EuFe2As2, respectively. We only did the XRD experiment during the pressure-increasing cycle, so we can only present a rough value for the phase transition pressure.

Discussion

EuFe2As2 exhibits a quasi-two-dimensional structure characteristic under ambient conditions. Like the CuO2 plane in copper oxide high-temperature superconductors, the Fe2As2 layers are conduction planes for the charge carriers. The other building blocks are the charge reservoir layers that dominate the carrier density or chemical potential. In the Fe2As2 layer, the Fe and As ions could constitute a FeAs4 tetrahedron because of the smaller ionic radius of Fe versus As. The iron ions form a planar tetragonal lattice that is sandwiched by As ions to form a FeAs4 tetrahedron. The tetrahedra are edge-linked closely along the c axis. In general the FeAs4 tetrahedron is not an ideal normal tetrahedron because of the mismatch between the Fe2As2 and carrier layers. The atomic positions of Eu and Fe are constrained by symmetry (the Wyckoff positions 2a and 4d, respectively), whereas the As atom is located at the 4e position. Hence, the applied pressure could affect its z atomic position. The pressure dependence of the bond length of Fe-As (dFe−As), the bond angle of As-Fe-As (As-Fe-As) and the polyhedral volume of FeAs4 () in EuFe2As2 (determined by the Rietveld refinement) are shown in Figure S2. It can be seen from Figure S2 (a) that the bond length of Fe-As first decreases before 7.7 GPa and then increases from 7.7 to 11.0 GPa. However, the bond length of Fe-As becomes less sensitive to applied pressure above 11.0 GPa. The pressure dependence of volume for FeAs4 presents a similar behavior with increasing pressure as shown in Figure S2 (c). The variation in As-Fe-As with increasing pressure is shown in Figure S2 (b). From the point of view of crystallography, the FeAs4 tetrahedron in EuFe2As2 is similar to an ideal regular tetrahedron because the As-Fe-As angle (109.1° (×4), 110.1° (×2)) is close to 109.47° under ambient conditions. The polyhedron of FeAs4 becomes much more distorted at increasing pressures (<7.7 GPa) because the tetrahedral angles (As-Fe-As) deviate from an ideal tetrahedron value of 109.47° with increasing pressure. However, the tetrahedron of FeAs4 becomes less sensitive and is hardly distorted above 11.0 GPa. Our data are consistent that reported for the Tc as a function of pressure25. This pressure effect on the 122−type EuFe2As2 is similar to that of other 122-type AFe2As2 (A = Ba, Sr)31,32, 1111-type LaFeAsO33 and 111-type Na1−xFeAs34 systems.

Figure 3 presents the temperature and pressure phase diagram of EuFe2As2. These data include our measurements up to 31.5 GPa and down to 12 K as well as literature data22,25,28. From Figure 3 we found that the transition pressure of T → cT in EuFe2As2 increases as the temperature decreases. Simultaneous compression and cooling could also increase the transition pressure. A similar phenomenon also appears in other AFe2As2 superconductors such as CaFe2As2 and BaFe2As2. Under ambient temperature, the pressure-induced T → cT phase transitions in CaFe2As2 and BaFe2As2 occur at 1.7 and 27 GPa, respectively35. The phase transition from the T phase to the cT phase of CaFe2As2 and BaFe2As2 occurr at 2 GPa, 40 K and 29 GPa, 33 K, respectively35.

Figure 3: The crystal structure phase diagram of EuFe2As2 derived from the XRD results.
Figure 3

The boundary line between T and cT phases shifted to higher pressure as the temperature decreasing. The data marked with solid spheres, open spheres, open triangles and open squares, were taken from the present work, Ref. 22, Ref. 25 and Ref. 28, respectively.

Several groups have used XRD and/or neutron diffraction to study the temperature-induced structural phase transition in AFe2As2, which is quite similar to the corresponding structural transformation observed in the undoped “1111” type RFeAsO superconductors. The transition temperatures of T → O in CaFe2As2, SrFe2As2, BaFe2As2 and EuFe2As2 are around 170 K13,36,37, 205 K38,39,40,41,42, 140 K43,44,45,46 and 190 K22,47, respectively. The structural phase transition of T → O is discontinuous and often hysteretic. The ambient condition is tetragonal and coexists with low temperature orthorhombic phases close to the structural phase transition point. These are all hallmarks of a first-order phase transition. The phase transition temperature of T → O in AFe2As2 and the experimental characterization are presented in Table S1.

The phase transition temperature of T → O in SrFe2As2 is higher than that of the other three AFe2As2 compounds (CaFe2As2, EuFe2As2 and BaFe2As2). For superconducting or magnetic materials, if the cation is Ca, Sr or Ba, the sample containing Sr shows the highest superconducting transition temperature or Curie temperature. In contrast, a Ca- or Ba-containing sample has a lower corresponding value. The phase transition temperature (T → O) in AFe2As2 also shows similar behavior. Previous studies have shown that the lattice parameter a of AFe2As2 is very similiar (3.879 Å − 3.9625 Å), but the lattice parameter c has much more variability (11.740 Å−13.0168 Å)22,39,48. The lattice parameter c of BaFe2As2 is much longer than those of the other three isostructural compounds and may cause BaFe2As2 to be different from the other three AFe2As2 (A = Ca, Eu and Sr) compounds.

The phase transition pressures of T → cT in CaFe2As2, SrFe2As2, BaFe2As2 and EuFe2As2 are summarized in Figure 425,38,49,50. When comparing the phase transition pressures of T → cT for these four compounds, we found that the increase in the size of the alkaline earth metal or rare earth cations leads to an increase in the transition pressure. However, it is well known that isostructural compounds containing different cations will undergo similar phase transitions at progressively lower pressures as the cation radii increase. Thus, the pressure-induced transformation from fluorite-type to PbCl2-type in CaF2, SrF2 and BaF2 is 9.5 GPa5, 5.0 GPa6 and 3.0 GPa7, respectively. Similar phenomena have also been found in pressure-induced structural phase transition of CaO, SrO and BaO1,2,3,4 (Figure 4, inset). Therefore, the cation radii as a function of phase transition pressure in ThCr2Si2-type iron-based superconductors did not follow the conventional empirical law. In most of cases, pressure-induced structural phase transitions involve the variation of the space group and a combination of the Wyckoff position. We emphasize that in this pressure-induced structural phase transition, the AFe2As2 undergoes an isostructural phase transition without ionic variation of the space group and Wyckoff position. Pressure-induced isostructural phase transitions usually originate from electronic structural changes in the materials51. The “chemical inner stress” largely due to the increase in cation radii plays a major role in conventional empirical law. However, iron-based superconductors such as AFe2As2 are strongly correlated electronic systems, in which the electrons cannot be described effectively in terms of non-interacting entities. The “chemical inner stress” and electronic interactions seen here are coupled, and interplay in pressure-induced structural phase transition in the AFe2As2 system. In determining the pressure of phase transitions in AFe2As2, the electronic interactions show a dominant effect versus regular “chemical inner stress” effect. This causes the pressure-induced structural phase transition in AFe2As2 compounds exhibit anomalous pattern.

Figure 4: The correlation between the ionic radius for AFe2As2 (A = Ca, Sr, Eu and Ba) iron arsenide superconductors and their corresponding transition pressure of T → cT phases (at ambient temperature).
Figure 4

The transition pressures (T → cT) in AFe2As2 show a correlation with the size of the ionic radius under ambient conditions, in which compounds exhibited higher transition pressure with larger cation ionic radius. The pressure-induced structural phase transitions for AFe2As2 were taken from reference 22, 25 and 28 along with this work. The dotted lines are meant to guide the eyes. The inset shows the ionic radius as a function of phase transition pressure for AEMO and AEMF2 (AEM = Ca, Sr and Ba). The data refer to reference 17.

From Figure 4, we found that the transition pressure in EuFe2As2 and SrFe2As2 is very close. It is well known that the volume of Eu2+ with a 4f7 electron shell is larger than that of Eu3+ with a 4f6 electron shell. Thus, the application of pressure could drive a valence transition of the Eu ions in EuFe2As2 from divalent to trivalent. The Eu ions mean valence changes from 2.1 to 2.27 when the pressure increases from 2.1 to 9.8 GPa25. The ionic radius of Sr2+ and Eu with mixed valence is very close. Therefore, the structural behavior of EuFe2As2 is very similar to that of SrFe2As2.

In summary, the transition pressure of T → cT in EuFe2As2 increases as the temperature decreases. We identified the phase lines corresponding to the phase transitions for the tetragonal, orthorhombic and collapsed tetragonal phases of EuFe2As2. We discuss the variation in geometry configuration as a function of pressure for the Fe2As2 layers in EuFe2As2. The transition pressures (T → cT) in AFe2As2 show a correlation with the size of the ionic radius under ambient conditions. The cationic radii as a function of phase transition pressure in a ThCr2Si2-type iron-based superconductor did not follow the conventional compression law.

Methods

High resolution synchrotron powder XRD patterns at low temperature and ambient pressure were collected at the beamline 11-BM-B at the Advanced Photon Source (APS) at Argonne National Laboratory (ANL). The experiments were conducted with a monochromatic beam of 0.4124 Å. High pressure and low temperature angle-dispersive XRD (AD-XRD) patterns were collected at the High Pressure Collaborative Access Team (HPCAT) beamline 16-ID-B at APS of ANL using a MAR345 flat panel detector. The experiments were conducted with a monochromatic beam of 0.3697 Å. All the XRD results were confirmed with experiments performed at BL15U1 beamline at Shanghai Synchrotron Radiation Facility (SSRF) using a monochromatic beam of 0.6199 Å. A symmetric type diamond anvil cell (DAC) with a diamond culet size of 300 μm was used to apply the pressure. T301 stainless steel with a thickness of 300 μm and a pre-indentation thickness of 45 μm served as the gasket. The 120 μm diameter sample chamber was filled with a mixture of the EuFe2As2 compound, a ruby chip and silicone oil as the pressure transmitting medium. For high pressure and low temperature experiments, the DAC was cooled in a continuous He flow type cryostat. The pressure was measured with the in situ ruby fluorescence technique52. The diffraction patterns were integrated with the FIT2D computer code53. The XRD data was refined with the Rietveld method employed by the General Structure Analysis System (GSAS)54 based on the structural model used in prior reports22.

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Acknowledgements

We thank Matthew Suchomel (11-BM-B, APS, ANL) for experimental help. The HPCAT facility is supported by CIW, CDAC, UNLV and LLNL through funding from DOE-NNSA, DOE-BES and NSF. APS is supported by DOE-BES, under Contract No. DE-AC02-06CH11357. Portions of this work were performed at the BL15U1 beamline at SSRF. This work was partially supported by Natural Science Foundation of China (11004072, 11374075, 10975042, 10904022), Program for New Century Excellent Talents in University (NCET-10-0444), Heilongjiang Province Science Fund for Distinguished Young Scholars (JC201005), Heilongjiang Natural Science Foundation (E200948), Longjiang Scholar, the Fundamental Research Funds for the Central Universities (HIT.BRET1.2010002, HIT.IBRSEM.A.201403) and HIT-Argonne Overseas Collaborative Base Project. This work was also supported as part of EFree, an Energy Frontier Research Center funded by the U.S. Department of Energy (DOE), Office of Science under DE-SC0001057.

Author information

Affiliations

  1. Center for High Pressure Science and Technology Advanced Research, Shanghai, 201203, China

    • Zhenhai Yu
    • , Lin Wang
    • , Haozhe Liu
    • , Chunyu Li
    •  & Ho-kwang Mao
  2. State Key Laboratory of Superhard Materials, Jilin University, Changchun 130012, China

    • Lin Wang
  3. High Pressure Synergetic Consortium, Geophysical Laboratory, Carnegie Institution of Washington, Argonne, Illinois 60439, United States of America

    • Lin Wang
  4. Harbin Institute of Technology, Harbin 150080, China

    • Luhong Wang
    • , Haozhe Liu
    •  & Jinggeng Zhao
  5. High Pressure Collaborative Access Team, Geophysical Laboratory, Carnegie Institution of Washington, Argonne, Illinois 60439, United States of America

    • Stanislav Sinogeikin
    •  & Ho-kwang Mao
  6. Beijing National Lab for Condensed Matter Physics, Institute of Physics, Chinese Academy of Sciences, Beijing 100190, China

    • Wei Wu
    •  & Jianlin Luo
  7. Collaborative Innovation Center of Quantum Matter, Beijing, China

    • Jianlin Luo
    •  & Nanlin Wang
  8. International Center for Quantum Materials, School of Physics, Peking University, Beijing 100871, China

    • Nanlin Wang
  9. Shanghai Institute of Applied Physics, Chinese Academy of Sciences, Shanghai 201203, China

    • Ke Yang
  10. High Pressure Science and Engineering Center, University of Nevada, Las Vegas, Nevada 89154, United States of America

    • Yusheng Zhao
  11. Geophysical Laboratory, Carnegie Institution of Washington, Washington DC 20015, United States of America

    • Ho-kwang Mao

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Contributions

L.W. designed the project; Z.H.Y., L.W., L.H.W, H.Z.L., K.Y., Y.S.Z. and H.K.M. were involved in performing experiments, data analysis and the drafting of the manuscript. C.Y.L. and J.G.Z. conducted DAC experiments. W.W., J.L.L. and N.L.W. synthesized the sample. S.S. was responsible for the beamline of 16 IDB at Advanced Photon Source. All authors reviewed the manuscript.

Competing interests

The authors declare no competing financial interests.

Corresponding author

Correspondence to Lin Wang.

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DOI

https://doi.org/10.1038/srep07172

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